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Copy pathproblem.cpp
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executable file
·219 lines (192 loc) · 5.27 KB
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#include "problem.hpp"
const char *Problem::default_path = "graph.plt";
Problem::Problem()
{
kernels = new KurticKernels(1.0, 1.0);
_b = 1.0;
_s = 1.0;
_d = 0.0;
_alpha = 1.0;
_beta = 1.0;
_gamma = 1.0;
_method = nonlinear_neuman;
_R = -1.0;
n_count = 5000;
i_count = 1000;
dim = 1;
_path = default_path;
acc = 5;
}
int Problem::init(int argc, char **argv)
{
int res;
int i = 1;
while(i < argc){
if(argv[i][0] != '-'){
fprintf(stderr, "### Expected argument, but get: '%s'\n",
argv[i]);
return expected_arg_error;
}
if(argv[i][1] != 'h' && !isDigit(argv[i][1]) && !argv[i + 1]){
fprintf(stderr, "### Empty value after '%s'\n", argv[i]);
return empty_arg_error;
}
if((res = handleArgument(&i, argv)) != success){
return res;
}
}
if(_R < 0.0){
_R = kernels->getR();
}
if(_method == nystrom){
_step = 2 * _R / (n_count - 1);
orgn = -_R;
}else{
_step = _R / (n_count - 1);
orgn = 0.0;
}
return success;
}
int Problem::handleArgument(int *i, char **argv)
{
int res;
switch(argv[*i][1]){
case 'n':
n_count = str2int(argv[*i + 1]);
break;
case 'i':
i_count = str2int(argv[*i + 1]);
break;
case 'r':
if(argv[*i + 1][0] == 'n' && !argv[*i + 1][1]){
_R = -1.0;
}else{
_R = str2double(argv[*i + 1]);
}
break;
case 'D':
dim = str2int(argv[*i + 1]);
if(dim > 3 || dim < 1){
fprintf(stderr, "### Wrong dimension\n");
return dim_error;
}
break;
case 'p':
_path = argv[*i + 1];
if(_path[0] == 'n' && !_path[1]){
_path = 0;
}
break;
case 'k':
if((res = setKernels(i, argv)) != success){
return res;
}
break;
case 'A':
_alpha = str2double(argv[*i + 1]);
break;
case 'B':
_beta = str2double(argv[*i + 1]);
break;
case 'G':
_gamma = str2double(argv[*i + 1]);
break;
case 'm':
if(equals(argv[*i + 1], "lneuman")){
_method = linear_neuman;
}else if(equals(argv[*i + 1], "nystrom")){
_method = nystrom;
}else{
_method = nonlinear_neuman;
if(!equals(argv[*i + 1], "neuman")){
fprintf(stderr, "^^^ Unkown solving method. "
"Nonlinear Neuman method is used.\n");
}
}
break;
case 'd':
_d = str2double(argv[*i + 1]);
break;
case 'b':
_b = str2double(argv[*i + 1]);
break;
case 's':
_s = str2double(argv[*i + 1]);
break;
case 'e':
acc = str2int(argv[*i + 1]);
break;
case 'h':
return help;
default:
fprintf(stderr, "### Unknown argument '%s'\n", argv[*i]);
return unknown_arg_error;
}
*i += 2;
return success;
}
int Problem::setKernels(int *i, char **argv)
{
if(!isNumber(argv[*i + 1]) || !isNumber(argv[*i + 2])){
fprintf(stderr, "### Invalid kernel parameters\n");
return kernel_params_error;
}
switch(argv[*i][2]){
case 'k':
kernels = new KurticKernels(
str2double(argv[*i + 1]),
str2double(argv[*i + 2])
);
break;
case 'K':
kernels = new KurticKernels(
str2double(argv[*i + 1]),
str2double(argv[*i + 2]),
str2double(argv[*i + 3]),
str2double(argv[*i + 4])
);
*i += 2;
break;
case 'r':
kernels = new RoughgardenKernels(
str2double(argv[*i + 1]),
str2double(argv[*i + 2]),
str2double(argv[*i + 3]),
str2double(argv[*i + 4])
);
*i += 2;
break;
case 'p':
kernels = new ExponentPolynomialKernels(
str2double(argv[*i + 1]),
str2double(argv[*i + 2]),
str2double(argv[*i + 3]),
str2double(argv[*i + 4])
);
*i += 2;
break;
case 'n':
kernels = new NormalKernels(
str2double(argv[*i + 1]),
str2double(argv[*i + 2])
);
break;
case 'e':
kernels = new ExponentKernels(
str2double(argv[*i + 1]),
str2double(argv[*i + 2])
);
break;
case 'c':
kernels = new ConstKernels(
str2double(argv[*i + 1]),
str2double(argv[*i + 2])
);
break;;
default:
fprintf(stderr, "### Unknown kernel type '%s'\n", argv[*i]);
return kernel_type_error;
}
*i += 1;
return success;
}